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BMC Genetics  2011 

Generalized linear mixed model for segregation distortion analysis

DOI: 10.1186/1471-2156-12-97

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Abstract:

We developed a generalized linear mixed model (GLMM) under the liability model to jointly map all viability selection loci of the genome. Using a hierarchical generalized linear mixed model, we can handle the number of loci several times larger than the sample size. We used a dataset from an F2 mouse family derived from the cross of two inbred lines to test the model and detected a major segregation distortion locus contributing 75% of the variance of the underlying liability. Replicated simulation experiments confirm that the power of viability locus detection is high and the false positive rate is low.Not only can the method be used to detect segregation distortion loci, but also used for mapping quantitative trait loci of disease traits using case only data in humans and selected populations in plants and animals.Segregation distortion refers to a phenomenon that the observed genotypic frequencies deviate significantly from the expected Mendelian frequencies [1]. Different populations have different Mendelian ratios, e.g., the typical Mendelian ratio for an F2 population is 1:2:1 for the three genotypes A1A1: A1A2: A2A2. Many reasons can explain the observed distortion [2-7]. The most promising explanation is viability selection on the distorted markers or loci linked to the markers [8]. In genetic mapping for quantitative traits, the basic assumption is Mendelian segregation [9]. Therefore, distorted markers are usually discarded prior to QTL mapping because people usually fear unexpected consequences of distorted markers on the results. In a recent study [10], we found that segregation distortion is not necessarily harmful to QTL mapping; rather, it can help in some circumstances. Consequently, we can incorporate segregation distortion into existing QTL mapping programs [11].It appears that segregation distortion is common rather than rare. If segregation distortion is indeed caused by viability selection loci, these loci themselves are of interest because they

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